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首页> 外文期刊>International journal of non-linear mechanics >Nonlinear bifurcation analysis of statically loaded free-form curved beams using isogeometric framework and pseudo-arclength continuation
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Nonlinear bifurcation analysis of statically loaded free-form curved beams using isogeometric framework and pseudo-arclength continuation

机译:利用等几何框架和拟弧长延续对静载自由形态曲线梁进行非线性分岔分析

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This paper presents an isogeometric analysis (IGA) integrated with pseudo-arclength continuation technique in order to predict the elastic bifurcation behavior of geometrically nonlinear free-form curved beams under static loading. The presented formulation is based on the Timoshenko beam theory and accounts for shear deformations in the large-displacement analysis of curved beams. The full equilibrium path of the buckled structures including common types of static instabilities (e.g., the saddle-node and pitchfork bifurcations) can be tracked by the presented approach. Thanks to the exact geometry representation of the IGA framework, the objective of this paper is to extend the current literature of the nonlinear budding analysis of curved beams to a broader range of free-form geometries with engineering applications. Some practical case studies with different loading scenarios are investigated and the results are validated against the commercial finite element software and well-established benchmark examples.
机译:为了预测静载荷作用下几何非线性自由形式弯曲梁的弹性分叉行为,本文提出了一种与拟弧长连续技术相结合的等几何分析(IGA)。提出的公式是基于Timoshenko梁理论的,并说明了弯曲梁大位移分析中的剪切变形。所提出的方法可以跟踪屈曲结构的完整平衡路径,包括常见类型的静态不稳定性(例如,鞍形节点和干草叉分叉)。得益于IGA框架的精确几何表示,本文的目的是将弯曲梁的非线性萌芽分析的现有文献扩展到具有工程应用的更广泛的自由形式几何。研究了一些在不同负载情况下的实际案例研究,并针对商业有限元软件和完善的基准示例对结果进行了验证。

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